Alexander And Hund’s Rule
I wrote a paper about AI and Biological elements being mathematical constructs that are
related to one another. Александр Сергеевич (Alexander) of Institute of Physical Chemistry
(Moscow) wrote /
Your approach is very relevant and touches on one of the main provisions of quantum
chemistry-namely, the well-known Hund’s rule that sets the number of electrons involved in the
formation of a bond (usually n=2). However, it is still not clear why only two electrons must
necessarily participate in the formation of a chemical bond - there are no prohibitions in
quantum mechanics in this case! Perhaps your proposed classification confirms the possibility
of participation in the formation of a chemical bond of several electrons, more than two in
number! Then it is possible to substantiate the presence of some criterion that makes it
possible to distinguish between biologically active and passive elements. And this is extremely
important for understanding how life arose on Earth!
I have begun to approach this by looking at the simplest possible molecule, which would be
hydrogen gas, H2 by looking at it as a mathematical and geometric concept. I find this resolves
as a sphere minus a hyperboloid with Gaussian distributions as inlets. Such an example
indicates that Hund’s rule may be connected to a need for symmetry which can be achieved by
bonds with two electrons. In my earlier mathematical constructs I used molar masses, whose
pertinence I see as affecting the geometry of the substance because it determines the motions
available to the electrons in the lattice./
Ruud Loeffen wrote to Александр Сергеевич:/
I am very glad Ian found somebody who understands his work. It seems very important to me. I
hope you two will go on cooperating! Good luck!
To which Александр Сергеевич responded:
This is an interesting proposal. But I was fond of quantum chemistry in my “green” years. And
these ideas had visited me a that time, more than 40 years ago. I am afraid that I am too old for
this adventure! But I do not refuse possible cooperation. If not me, then my students will
continue my work! Let’s go to work, gentlemen!
Let’s go to work! We begin with the equation of a hyperbola:/
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Its volume is as a solid of revolution:/
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The Equation of a circle is:/
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